`P_(i), V_(i)`are initial pressure and volumes and `V_(f)` is final volume of a gas in a thermodynamic process respectively. If `PV^(n) =` constant, then the amount of work done by gas is`: (gamma = C_(p)//C_(v))`. Assume same, initial states & same final volume in all processes.

An ideal monoatomic gas follows a thermodynamic process as shown in pressure-volume (P-V) plot. The work done in process AB is

Pressure and volume of a gas changes from (p_0V_0) to (p_0/4, 2V_0) in a process pV^2= constant. Find work done by the gas in the given process.

Pressure and volume of a gas changes from (p_0V_0) to (p_0/4, 2V_0) in a process pV^2= constant. Find work done by the gas in the given process.

An ideal gas (C_(p)//C_(v) =gamma) having initial pressure P_(0) and volume V_(0) (a) The gas is taken isothermally to a pressure 2P_(0) and then adiabatically to a pressure 4P_(0) . Find the final volume. (b) The gas is brought back to its initial state. It is adiabatically taken to a pressure 2P_(0) and then isothermally to a pressure 4P_(0) . Find the final volume.

An ideal gas (C_(p)//C_(v) =gamma) having initial pressure P_(0) and volume V_(0) (a) The gas is taken isothermally to a pressure 2P_(0) and then adiabatically to a pressure 4P_(0) . Find the final volume. (b) The gas is brought back to its initial state. It is adiabatically taken to a pressure 2P_(0) and then isothermally to a pressure 4P_(0) . Find the final volume.

An ideal gas undergoes a process P→Q→R as shown in pressure (p) - volume (v) diagram.The work done by the gas is

The molar specific heat of an ideal gas at constant pressure and constant volume is C_(p) and C_(v) respectively. If R is the universal gas constant and the ratio of C_(p) to C_(v) is gamma , then C_(v) .

The molar specific heat of an ideal gas at constant pressure and constant volume is C_(p) and C_(v) respectively. If R is the universal gas constant and the ratio of C_(p) to C_(v) is gamma , then C_(v) .